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You searched for: subject:"Ideal Fluids"
[texts]Calculation of the aerodynamic interference of a system of bodies in an ideal fluid - Gorelov, D. N
Calculation of aerodynamic interference of system of bodies in ideal fluid
Keywords: AERODYNAMIC INTERFERENCE; COMPUTER PROGRAMS; FLOW CHARACTERISTICS; IDEAL FLUIDS; AERODYNAMICS; COMPUTER METHOD; FLOW CHARACTERISTICS; INTERFERENCE; VELOCITY POTENTIAL
Downloads: 68
[texts]A small ballistic range for impact metamorphism studies - Hoerz, F
Experimental ballistic range for shock loading of rock materials
Keywords: IDEAL FLUIDS; KINETIC ENERGY; SPHERES; ASYMPTOTIC SERIES; FLOW DISTRIBUTION; HYDRODYNAMICS; MATHEMATICAL MODELS; VELOCITY DISTRIBUTION
Downloads: 72
[texts]Fluid Mechanics - L.D. Landau & E.M. Lifshitz
L.D. Landau & E.M. Lifshitz Fluid Mechanics ( Volume 6 of A Course of Theoretical Physics ) Pergamon Press 1959 Acrobat 7 Pdf 24.8 Mb. Scanned by artmisa using Canon DR2580C + flatbed option
Keywords: Physics; Ideal Fluids; Viscous; Turbulence; Boundary Layers; Diffusion; Shock Waves; Superfluids
Downloads: 12,012 (1 review)
[texts]Electromechanical devices - Duimstra, F. A
Electromechanical devices utilizing the rolamite device are described. Information is also given on system limitations as a function of material and current carrying capacity.
Keywords: FLOW THEORY; VORTICES; LIFTING ROTORS; ROTOR AERODYNAMICS; COMPRESSIBLE FLUIDS; IDEAL FLUIDS; POTENTIAL FLOW; PROPELLERS; VELOCITY DISTRIBUTION; VISCOUS FLUIDS
Downloads: 141
[texts]Quantum hydrodynamic equations for multi- component systems - Krasnikov, V. A
Hydrodynamics equations based on quantum statistics derived for multicomponent system in ideal liquid approximation
Keywords: BOSE GEOMETRY; IDEAL FLUID; QUANTUM MECHANICS; FERMI-DIRAC STATISTICS; HYDRODYNAMIC EQUATIONS; HYDRODYNAMICS; IDEAL FLUIDS; QUANTUM MECHANICS; QUANTUM STATISTICS; FERMI STATISTICS; HYDRODYNAMIC EQUATION
Downloads: 128
[texts]A structure function representation theorem with applications to frequency stability estimation - Greenhall, C. A
Random processes with stationary nth differences serve as models for oscillator phase noise. A theorem which obtains the structure function (covariance of the nth differences) of such a process in terms of the differences of a single function of one time variable is proven. In turn, this function can easily be obtained from the spectral density of the process. The theorem is used for computing the variance of two estimators of frequency stability.
Keywords: COMPRESSIBLE FLOW; TRANSONIC FLOW; TURBULENT FLOW; COMPUTATIONAL FLUID DYNAMICS; HYPERBOLIC DIFFERENTIAL EQUATIONS; UNSTEADY FLOW; BOUNDARY LAYERS; CHANNEL FLOW; IDEAL FLUIDS; SHOCK WAVE INTERACTION; SHOCK WAVES
Downloads: 67
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